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When blood is donated, sodium oxalate solution is used to precipitateCa2 +, which triggers clotting. A 104 mLsample of blood contains 9.7×10-5gCa2+/mL. A technologist treats the sample with 100.0 mL of 0.1550 M Na2C2O4. Calculate [Ca2 +] after the treatment. (See Appendix C forKspof CaC2O4·H2O.)

Short Answer

Expert verified

The amount of Ca2 +after treatment is Ca2+=3.108×10-8M.

Step by step solution

01

Solubility product

Qsp- ion-product expression; Qsp value is obtained when the concentrations of ions formed by dissolution of some compound are multiplied. When the solution is saturated Qsp value is called Ksp value (solubility-product constant).

MX2→M2 ++ 2X-

Solid and liquid state is not included in the Kspequations.

Ksp= [M2 +][X-]2

S (Molar solubility) is equal to the concentration of one mol of the ion formed by dissolution of some compound.

02

Given Data

  • Molarity of Na2C2O4is: 0.155 M
  • Volume of Na2C2O4 is: 100mL=0.1L
  • Volume of Blood is: 104 L
  • Amount of Ca2 +ion in blood is: 9.7×10-5g/mL
03

Calculation

First, the dissolution equation for CaC2O4–

CaC2O4(s)⇌Ca2 +(aq) +C2O42 -(aq)

Now find the molarity of Ca2 +ions –

nCa2+=9.7×10-5g/ml×104ml×1mol40.08gnCa2+=2.5×10-4molnC2O42-=0.1L×0.155MnC2O42-=0.0155mol

Now subtract n(Ca2 +)from n(C2O42 -)–

0.0155mol-0.00025mol=0.01525mol

Now calculate the total volume of solution –

0.1L+0.104L=0.204L

Now, calculate concentration of C2O42 -ions –

C2O42-=0.01525mol0.204L=7.4×10-2M

The Ksp value is –

Ksp=Ca2+C2O42-Ca2+=SC2O42-=7.4×10-2Ksp=2.3×10-9

Number of Ca2 +ions left are –

2.3×10-9=S×7.4×10-2Ca2+=3.108×10-8M

Therefore, the value for number of moles is obtained as 3.108×10-8M.

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Most popular questions from this chapter

Write equations to show whether the solubility of either of the following is affected by pH:

(a) AgCl;

(b) SrCO3.

Seawater at the surface has apHof about85.

(a) Which of the following species has the highest concentration at thispH:H2CO3;HCO3-;CO32-? Explain.

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  1. The solubility of Ag(I) in aqueous solutions containing different concentrations ofCl-is based on the following equilibria:

Ag+(aq) + Cl-(aq)→AgCl(s)Ksp=1.8×10-10

Ag+(aq) + 2Cl-(aq)⇌AgCl2-(aq)°­=1.8×105

When solid AgClis shaken with a solution containing Cl-,Ag(I)is present as both Ag+and AgCl2-. The solubility of AgCl is the sum of the concentrations of Ag+and AgCl2-.

(a) Show that Ag+in solution is given by

Ag+=1.8×10-10/Cl-

and that AgCl2-in solution is given by

AgCl2-=3.2×10-5Cl-

(b) Find the Cl-at which Ag+=AgCl2-

(c) Explain the shape of a plot of AgCl solubility vs. Cl-.

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